Perhatikan gambar prisma berikut!
![](data:image/png;base64,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)
Ingat kembali bahwa volume prisma dapat dicari dengan
![undefined](data:image/png;base64,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)
Maka terlebih dahulu akan dicari luas alas dari prisma tersebut. Untuk lebih jelasnya, perhatikan gambar alas berikut ini.
![](data:image/png;base64,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)
Perhatikan bahwa alas dari prisma di atas adalah belah ketupat. Sehingga, kita peroleh luas alas prisma tersebut adalah luas belah ketupat.
![begin mathsize 14px style table attributes columnalign right center left columnspacing 0px end attributes row cell L subscript a l a s end subscript end cell equals cell fraction numerator d subscript 1 cross times d subscript 2 over denominator 2 end fraction end cell row blank equals cell fraction numerator 48 cross times 14 over denominator 2 end fraction end cell row blank equals cell 336 blank cm squared end cell end table end style](data:image/png;base64,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)
Kemudian, akan dicari tinggi dari prisma. Ingat kembali bahwa luas permukaan prisma adalah penjumlahan seluruh sisi pada prisma.
![begin mathsize 14px style L subscript p equals L subscript A B C D end subscript plus L subscript E F G H end subscript plus L subscript A B F E end subscript plus L subscript B C G F end subscript plus L subscript C D H G end subscript plus L subscript D A E H end subscript end style](data:image/png;base64,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)
Perhatikan bahwa sisi EFGH memiliki bentuk dan ukuran yang sama dengan sisi ABCD. Maka luas dari jajar genjang EFGH juga 336 cm2.
Kemudian, akan dicari luas persegi panjang ABFE. Perhatikan bahwa panjang dari persegi panjang ABFE adalah rusuk FE yang juga adalah tinggi prisma, dan lebarnya adalah rusuk AB. Berdasarkan gambar alas, rusuk AB dapat dicari dengan menggunakan Teorema Pythagoras sebagai berikut.
![begin mathsize 14px style table attributes columnalign right center left columnspacing 0px end attributes row cell A B squared end cell equals cell A O squared plus O B squared end cell row cell A B squared end cell equals cell 7 squared plus 24 squared end cell row cell A B squared end cell equals cell 49 plus 576 end cell row cell A B squared end cell equals 625 row cell A B end cell equals cell plus-or-minus 25 blank cm end cell end table end style](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAG4AAABkCAYAAABnwAWdAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAyCPPDHgAABmtJREFUeNrtnWGEHVcUx68VEatCrRWxKqxVVRFLraioCqtq1YpQURERpaqqHypUP1RUv1Q/RESUflor1rJiragI/RAVVWGtiIgoqyoqIkRVrFjL9hx7pq6bOzP3zNw7c8++8+N4782bnTnvnHvPvfPm/+4aE5/PwP4FewT2gckfCf524uMPYHvB3gH7W0DiJPjbqY97wF4YOUjwtxMfPwe7KChxEvyt9XES7FLJeyfBtsG2KPtYe38C22ftcxzsOrWQVFT5WDBGZeYPsOdgK/R3Lhx/t5l+hvgQLaZrZD4ugJ23Xr8Gdg/sI3r9OtjPVJNTUuUj8j7Yb2DTYENk+OH/AnvX2o/rLydxoT5EiemnYN+BPQbb73l/CWzW2XYD7Cg9v0UnSkmdj2/SB/e9NwN2x3rN9Tc0cRwfWsd0FOwu2DDYInVhF+zyB6n1HKFy9aXzwWwr+/BV1tZHXyAKhpwBnnNuTuI4PrSO6TzYCXp+GuxHzwm3rAM8ATvW8QAd4uNzevSxl97n9DBuQ+P40DqmuPNN6zW2gPvOPkep2xbvfwP2DGyio6SF+HiExpWqY/zSwoeQHsfxoVVMhygAvtY0au2Hg+Wc87dX6GQmYitu4yMO+r/WXMx+kThxHB9axfQrsK8926+CfWi9vgz2seckZzrobaE+4nR5A2yk5BLivjPNTpE4jg+NY4rXGasl9fiU0xqWaYpr6MTT5MRo4qRxfCySbM/Ehun7PpzJjbf0ZZvR0EJ8aBzTFdrZB9bcdev1M6s8vaA6fbiD3sbx0U7o72Cb9Hi+g2vLJj70FVNFURRFURRFURRFOH2qpnJWbGWvJutTNZWzYkuM+q1P1VTOiq3s1WR9qqZyVmwl9S1HlVfovbvYii0cj26bnS+K8RHvuL9Ssf9sxXGTq98kqLzw+N8721IotvB4eGO0uKWE986ulez7KtiDkuMmj4sElReCd4gPOdtSKbZsMIEbJe9dpQbsO27SuEhQeSFvgH0bcNwUicPGsl5SUpcqjsv1jYUElVfRw/dHHCc5Ab1uxcgukThcjLRoEI2RoPJCzpX0tqYTnlBwQrJg/FrJeac6dZY4CSqvws91E0/jEhrgAzR0TLSc8UZHgsrLkC+LkS8x6sAyuEyPKSc9bCSovOwZ7YmOE4dj2uFEPbkVElReBU8bTkq6uPDvPHGKoiiKoiiKoijKYCNtLS+FkLaWl+IgbS0vhZC2lteuIPe1vKqUVJN0btSFoAxjOvCYoVKHui+cQ7+UHqGGjcNJ8VPjmbaByVnlVaWkwgaDd6kPWEm8Y/wLrzVNHBefGg3vpt+ieQAyRA3sZpvA5K7yqlJSrZmXl8JAXxZ7TJxPjXaBZt/RyF3lVaekumdevlO9h8p5H4krU6NhAxuLmbicVV4hSqopanBFUFAjco3GEG7jKZPYbdK4tBBQgsvUaBs0nt2l50vUCRqRu8orVEmFyw2u0MQJW/Z7gZclnN40TA18rWLyU6VGw8a/bA0pB8lntixDgsqrqZJqlMbrFONXMbT44lmlRnvimXFjRfmT64AUlVeTQH8ScXLigmXwoWd7nRpt3jNhwV68yjm5JJVXXaCx3LxtTUrOUSk/Filxc1bAx+l8p0pm3lVlD8v5bXo0dPmywLjm/P/DSlF51QV6lhrSFvm6RBOWWGC1eUoTlDXr2tUlRI02RfOFDeoQk0ZRFEVRFEVRFEVRGKjKSyiq8hKOqryEoiqvHshV5VWnjApZd6u3FRK6IEeVV4gyKmTdrV37++xcVV5NlFG+dbd2ZeJyVnk1UUb51t3alYnLWeXVRBnlW3eLq9TKntxVXhxlVNW6WwUhSq3skaDyClVG1a27VTY8iESCyitEGdVk3a0ypVb2SFF5hSijQtbdClVqZY8klVedMiqk9IYqtRRFURRFURRFURRFUZSBoK0WpWsGXoNS0EaLkoK6AA+0BqWgrRalj8S5DIwGpSCGFiWkPHHLFDfosTUoE9Rg/zE7OlL7mLiqUHEnA299odDpLFUhHEoelcQxKjlpUWL/77emGpQpOt4YjZtXnGPOWdVmirat0DaM11tm5/ZSMnLWooT2lhQalFVT/W/Jmm6LQiotSpelMpUGZZPpV6eJy12LUvfBU2pQcEwfzzFxUlcccse0VBqUGZo149DgLibaa+Jy1aJwlylMqUEpfifx2KkuyRP3H5wHfj8qtkCBAAADYHRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtdGFibGUgY29sdW1uYWxpZ249InJpZ2h0IGNlbnRlciBsZWZ0IiBjb2x1bW5zcGFjaW5nPSIwcHgiPjxtdHI+PG10ZD48bWk+QTwvbWk+PG1zdXA+PG1pPkI8L21pPjxtbj4yPC9tbj48L21zdXA+PC9tdGQ+PG10ZD48bW8+PTwvbW8+PC9tdGQ+PG10ZD48bWk+QTwvbWk+PG1zdXA+PG1pPk88L21pPjxtbj4yPC9tbj48L21zdXA+PG1vPis8L21vPjxtaT5PPC9taT48bXN1cD48bWk+QjwvbWk+PG1uPjI8L21uPjwvbXN1cD48L210ZD48L210cj48bXRyPjxtdGQ+PG1pPkE8L21pPjxtc3VwPjxtaT5CPC9taT48bW4+MjwvbW4+PC9tc3VwPjwvbXRkPjxtdGQ+PG1vPj08L21vPjwvbXRkPjxtdGQ+PG1zdXA+PG1uPjc8L21uPjxtbj4yPC9tbj48L21zdXA+PG1vPis8L21vPjxtc3VwPjxtbj4yNDwvbW4+PG1uPjI8L21uPjwvbXN1cD48L210ZD48L210cj48bXRyPjxtdGQ+PG1pPkE8L21pPjxtc3VwPjxtaT5CPC9taT48bW4+MjwvbW4+PC9tc3VwPjwvbXRkPjxtdGQ+PG1vPj08L21vPjwvbXRkPjxtdGQ+PG1uPjQ5PC9tbj48bW8+KzwvbW8+PG1uPjU3NjwvbW4+PC9tdGQ+PC9tdHI+PG10cj48bXRkPjxtaT5BPC9taT48bXN1cD48bWk+QjwvbWk+PG1uPjI8L21uPjwvbXN1cD48L210ZD48bXRkPjxtbz49PC9tbz48L210ZD48bXRkPjxtbj42MjU8L21uPjwvbXRkPjwvbXRyPjxtdHI+PG10ZD48bWk+QTwvbWk+PG1pPkI8L21pPjwvbXRkPjxtdGQ+PG1vPj08L21vPjwvbXRkPjxtdGQ+PG1vPiYjeEIxOzwvbW8+PG1uPjI1PC9tbj48bWk+JiN4QTA7PC9taT48bWk+Y208L21pPjwvbXRkPjwvbXRyPjwvbXRhYmxlPjwvbWF0aD4QFkJmAAAAAElFTkSuQmCC)
Karena panjang rusuk AB tidak mungkin negatif, maka AB = 25 cm. Perhatikan bahwa AB = BC = CD = DA. Didapat BC = 25 cm, CD = 25 cm, dan DA = 25 cm.
Lalu, perhatikan bahwa kita ketahui luas permukaan dari prisma tersebut adalah 4.672 cm2. Maka kita peroleh hasil sebagai berikut
![begin mathsize 14px style table attributes columnalign right center left columnspacing 0px end attributes row cell L subscript p end cell equals cell L subscript A B C D end subscript plus L subscript E F G H end subscript plus L subscript A B F E end subscript plus L subscript B C G F end subscript plus L subscript C D H G end subscript plus L subscript D A E H end subscript end cell row cell 4.672 end cell equals cell 336 plus 336 plus open parentheses A B cross times t close parentheses plus open parentheses B C cross times t close parentheses plus open parentheses C D cross times t close parentheses plus left parenthesis D A cross times t right parenthesis end cell row cell 4.672 end cell equals cell 672 plus open parentheses 25 t close parentheses plus open parentheses 25 t close parentheses plus open parentheses 25 t close parentheses plus left parenthesis 25 t right parenthesis end cell row cell 4.672 minus 672 end cell equals cell 100 t end cell row cell 4.000 end cell equals cell 100 t end cell row cell 40 blank cm end cell equals t end table end style](data:image/png;base64,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)
Sehingga didapat tinggi prisma tersebut adalah 40 cm.
Jadi, volume prisma tersebut adalah